Then we have to subtract 4 exemptions from $28050. Four exemptions are equal to $14800(each exemption is $3700* 4), so $28050-$14800=$13250. Now we can look up $13250 in the 2011 tax table for married filing jointly. 3-32. Marie’s taxable income for 2011 is follows.
Find the next three terms in each geometric sequence. 5. 10, 20, 40, 80, … SOLUTION: eSolutions Manual - Powered by Cognero Page 1 7-7 Geometric Sequences as Exponential Functions Since the ratios are constant, the sequence is geometric. The common ratio is –1. Find the next three terms in each geometric sequence.
But, our Ideal Gas Law method was more precise than crystallization from the previous week due to our newly found R-squared value of 0.8909. Our crystallization method only gave us a R-squared value of only 0.7735 which was the farthest value from
1C All bills are shared equally between the four of you. How much will each of you save in year 1 by changing to this supplier? Show your working: E-CITY: £526.03*12MONTHS= £6312.36/1YEAR THRIFTYFUEL: £539.02*12MONTHS= £6468.24/1YEAR £6468.24- £6312.36= £155.88/1 YEAR £155.88 /4 =£38.97 / 1 YEAR/ PERSON Saving: £38.97 Here is a copy of your last electricity bill. THRIFTYFUEL electricity bill Bill for 14 Jul – 13 Oct Previous meter reading: 056322 Latest meter reading: 057643 Units used: 1321 Pence per unit : 7.835
Class B addresses always has the first bit set to 1 and their second bit set to 0. Since Class B addresses have a 16-bit network mask, the use of a leading 10 bit-pattern leaves 14 bits for the network portion of the address, allowing for a maximum of 16,384 networks. Class C addresses have their first two bits set to 1 and their third bit set to 0. Since Class C addresses have a 24-bit network mask, this leaves 21 bits for the network portion of the address, allowing for a maximum of 2,097,152 networks. Class d is used for multicasting, hardly ever used.
Given is the augmented matrix of a system of equations: 1 5 6 2 7 1 3 5 1 5 7 13 Write the new form of the augmented matrix after the following row operations. R1 r1 r3 , R2 r2 7r3 6. Four times the number of white marbles exceeded 9 times the number of red marbles by 10. The ratio of blue marbles to red marbles was 3 to 1. There is a total of 65 marbles of all 3 colors.
Management wants to maintain the finished goods inventory at 30% of the following month's sales. 3. Watson uses four units of direct material in each finished unit. The direct material price has been stable and is expected to remain so over the next six months. Management wants to maintain the ending direct materials inventory at 60% of the following month's production needs.
Assembly Task | Completion Time in Minutes | Prerequisite | Assembly Task A | 10 Minutes | None | Assembly Task B | 6 Minutes | A | Assembly Task C | 3 Minutes | A | Assembly Task D | 8 Minutes | B, C | Assembly Task E | 3Minutes | D | Assembly Task F | 4 Minutes | D | Assembly Task G | 3 Minutes | E, F | Assembly Task H | 9 Minutes | G | Table 1. A 10 MIN C 3 MIN B 6 MIN F 4 MIN G 3 MIN E 3 MIN D 8 MIN H 9 MIN A 10 MIN C 3 MIN B 6 MIN F 4 MIN G 3 MIN E 3 MIN D 8 MIN H 9 MIN Figure 1. Justification Analysis of the production cycle reveals there are tasks that could be produced in one production task without delaying the overall production cycle time. This would optimize tasks and minimize time lost due to waiting on tasks to be completed prior to the next task. Balancing the assembly line will include
(My calculator doesn’t go that far, ha.) Cost of Hard Drive Space per GB: In 1980, the price per GB was roughly $100,000. Today, it would not even cost a dollar. Based on the chart above, the space per unit cost has roughly double every 14 months. ”Several terabyte+ drives have recently broken the $0.10/gigabyte barrier, making the next milestone $0.01/gigabyte, or $10/terabyte.” (Komorowski, 2009) With Moore’s law in effect, I believe we will see a 100 TB hard drive within the next twenty years.
(a) Calculate the monthly arithmetic average return and the monthly standard devia- tion of return for each of the four countries. (b) Calculate the annualized average return and annualized standard deviation of re- turn over the 12-year sample period. Note that one acceptable way to annualize the mean and standard deviation of the monthly returns is to multiply the monthly mean return by 12 and multiply the monthly standard deviation by the square root of 12. (c) Compute the annualized geometric average return over the 12-year period for each country. Do these di er from the annualized arithmetic averages in any consistent way?